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Advances in Geometry
In  a geometric construction was given of a finite semifield from a certain configuration of two subspaces with respect to a Desarguesian spread in a finite-dimensional vector space over a finite field. Moreover, it was proved that any finite semifield can be obtained in this way. In  we proved that the configuration needed for the geometric construction given in  for finite semifields is equivalent with an (n−1)-dimensional subspace skew to a determinantal hypersurface in PG(n 2 − 1,doi:10.1515/advgeom.2011.014 fatcat:y6pe3vvfbfd65cy5vovpxmm7bq